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Research map / Probabilistic and scientific modeling / Causal discovery

Sequential Conditional Transport on Probabilistic Graphs for Interpretable Counterfactual Fairness

AAAI 2025 · Probabilistic and scientific modeling › Causal discovery · approach: Counterfactual identification and bounds · 1 citations (OpenAlex)

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Extends Knothe-Rosenblatt and triangular transport to probabilistic causal graphs to build closed-form sequential conditional transport counterfactuals, and applies them to individual and aggregate counterfactual fairness on synthetic and real data.

Problem

Constructing counterfactuals for individual counterfactual fairness that respect a known causal DAG, where existing optimal-transport counterfactuals are hard to implement and interpret for non-Gaussian data.

Approach

Combine causal-graph counterfactuals with optimal transport by applying univariate conditional monotone transport maps in topological order of the DAG (sequential transport), yielding closed-form, interpretable, out-of-sample-applicable counterfactuals rather than a joint multivariate OT map.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use sequential transport instead of FairadaptAware logistic regression · Law School Admission Council (Black individuals)CDP: 0.3810 -> 0.3723No clear effect
Use sequential transport instead of multivariate OTAware logistic regression · Law School Admission Council (Black individuals)CDP: 0.3727 -> 0.3723No clear effect
Use sequential transport instead of FairadaptUnaware logistic regression · Law School Admission Council (Black individuals)CDP: 0.1918 -> 0.1817No clear effect
Use sequential transport instead of multivariate OTUnaware logistic regression · Law School Admission Council (Black individuals)CDP: 0.1821 -> 0.1817No clear effect
Exclude sensitive attribute s from the classifier featuresSequential transport logistic regression · Law School Admission Council (Black individuals)CDP: 0.3723 -> 0.1817Helped

Surprising findings

Limitations

Experimental setup

Datasets: Law School Admission Council dataset adult income (UCI) COMPAS German Credit synthetic data

Benchmarks: Law School Admission Council dataset adult income COMPAS

Metrics: counterfactual demographic parity (CDP) counterfactual equality of opportunity counterfactual class balance counterfactual equal treatment

Baselines: Fairadapt multivariate OT naive ceteris paribus counterfactual

Builds on: Knothe-Rosenblatt rearrangement triangular transport Fairadapt multivariate optimal transport counterfactuals

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